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首页> 外文期刊>Mathematical Problems in Engineering >An R2 Indicator and Decomposition Based Steady-State Evolutionary Algorithm for Many-Objective Optimization
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An R2 Indicator and Decomposition Based Steady-State Evolutionary Algorithm for Many-Objective Optimization

机译:基于R2指标和分解的稳态多目标优化进化算法

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摘要

An R2 indicator based selection method is a major ingredient in the formulation of indicator based evolutionary multiobjective optimization algorithms. The existing classical indicator based selection methodologies have demonstrated an excellent performance to solve low-dimensional optimization problems. However, the R2 indicator based evolutionary multiobjective optimization algorithms encounter enormous challenges in high-dimensional objective space. Our main purpose is to explore how to extend the R2 indicator to handle many-objective optimization problems. After analyzing the R2 indicator, the objective space partition strategy, and the decomposition method, we propose a steady-state evolutionary algorithm based on the R2 indicator and the decomposition method, named, R2-MOEA/D, to obtain well-converged and well-distributed Pareto front. The main contribution of this paper contains two aspects. (1) The convergence and diversity for the R2 indicator based selection are analyzed. Two improper selection situations will be properly solved via applying the decomposition method. (2) According to the position of a new individual in the steady-state evolutionary algorithm, two different objective space partition strategies and the corresponding selection methods are proposed. Extensive experiments are conducted on a variety of benchmark test problems, and the experimental results demonstrate that the proposed algorithm has competitive performance in comparison with several tailored algorithms for many-objective optimization.
机译:基于R2指标的选择方法是制定基于指标的进化多目标优化算法的主要内容。现有的基于经典指标的选择方法已显示出解决低维优化问题的出色性能。但是,基于R2指标的进化多目标优化算法在高维目标空间中遇到了巨大挑战。我们的主要目的是探索如何扩展R2指标以处理多目标优化问题。在分析了R2指标,目标空间划分策略和分解方法之后,我们提出了一种基于R2指标和分解方法的稳态进化算法,称为R2-MOEA / D,以得到很好的收敛性和良好性。 -分布的帕累托战线。本文的主要贡献包括两个方面。 (1)分析了基于R2指标的选择的收敛性和多样性。通过应用分解方法,可以正确解决两种不正确的选择情况。 (2)根据新个体在稳态进化算法中的位置,提出了两种不同的目标空间划分策略和相应的选择方法。针对各种基准测试问题进行了广泛的实验,实验结果表明,与针对多目标优化的几种量身定制的算法相比,该算法具有竞争优势。

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  • 来源
    《Mathematical Problems in Engineering 》 |2018年第3期| 1435463.1-1435463.18| 共18页
  • 作者单位

    Northeastern Univ, Dept Informat Sci & Engn, Shenyang 110819, Liaoning, Peoples R China;

    Northeastern Univ, Dept Informat Sci & Engn, Shenyang 110819, Liaoning, Peoples R China;

    CSU, Sch Informat Sci & Engn, Changsha 410083, Hunan, Peoples R China;

    Shenyang Jianzhu Univ, Sch Mech Engn, Shenyang 110168, Liaoning, Peoples R China;

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